We derive the low-energy theory for the normal component Bogoliubov fermions and the superfluid in a rotating vessel [1]}. In rotating vessel, the normal component undergoes solid body rotation with \({v}_n = {\Omega } \times {r}\) , which in equilibrium is cancelled by a vortex lattice with spatially averaged \(\langle \langle {v}_s \rangle \rangle = {v}_n\)  over the unit cell.
